The slope of line B is -3/4 and the slope of line A is 7/6. No they are not.
Kelly Stokes
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 width="162" height="135"]]
1. Are these lines Perependicular? How do you know?
Yes, because they are opposite reciprocals.
2.
2. What is the slope of the red line?
Answer:3
3. Are these line parallel? How do you know?
Yes, because they all have the same slope.
Slope, Slope of Parallel Lines, Slope of Perpendicular Line
Slope of Lines, Parallel Lines, and Perpendicular LinesBy Hailey Waldenmeyer Question 1: What is the slope of the red line below?Solve by using rise over run.
http://cnx.org/content/m18881/latest/C10_S10-1_P05_001.jpgAnswer: Yes, the slopes of the lines are identical, which means the lines are also parallel. The slopes of the lines are 1.Question 3: Are the lines perpendicular to one another why or why not?
Answer: Yes, the lines above are perpendicular to one another because the product of the slopes are equal to -1 and are opposite reciprocals of one another.
SLOPES, SLOPES OF PARALLEL LINES, SLOPES OF PERPENDICULAR LINES
Peepers GrayQuestion:
What is the slope of the red line?http://www.basic-mathematics.com/images/slope6.gif
Answer:
The slope of the red line is 4.Question:
What is the slope of each given line? Are the two lines parallel?http://cnx.org/content/m22014/latest/C06_S6-4_P277_002.png
Answer:
The Slope is 1/2. Yes they two lines are parallel.Question:
What is the slope of each given line? Are the two lines perpendicular?http://www.whyworkfortheman.com/wp-content/uploads/slopes-perpendicular-lines.gif
Answer:
The slope of line B is -3/4 and the slope of line A is 7/6. No they are not.Kelly Stokes
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 width="162" height="135"]]
1. Are these lines Perependicular? How do you know?
Yes, because they are opposite reciprocals.
2.
2. What is the slope of the red line?
Answer:3
3. Are these line parallel? How do you know?
Yes, because they all have the same slope.
Slope, Slope of Parallel Lines, Slope of Perpendicular Line
Katherine Barnthouse
http://curriculumaid.com/Math/Geometry/unit1lesson2.html
1. Calculate the Slope of the Line Above Rise
Run
Which passes through the Points (0,3) and (1, 5)
Answer: m= 2
http://hotmath.com/help/gt/genericalg1/section_2_8.html
2. Are the lines above Perpendicular why or why not?
Answer: Yes, because the product of the slopes are equal to -1 and they are opposite reciprocals
http://www.doyourmath.com/parallel-and-perpendicular-lines-1.html
3. Are the Above Lines Parallel, why or why not?
Slope of Lines, Parallel Lines, and Perpendicular LinesBy Hailey Waldenmeyer
Question 1: What is the slope of the red line below?Solve by using rise over run.
Answer: Yes, the lines above are perpendicular to one another because the product of the slopes are equal to -1 and are opposite reciprocals of one another.